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20112023
most citedDiversity of Artists in Major U.S. Museums

68 citations · 203 across the 58 of their papers we have counts for

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Showing 2020Show all

9 papers · 1 filter

math.CO2020

Counting -Naples parking functions through permutations and the -Naples area statistic

Laura Colmenarejo, Pamela E. Harris, Zakiya Jones +4

We recall that the -Naples parking functions of length (a generalization of parking functions) are defined by requiring that a car which finds its preferred spot occupied mu…

math.CO2020

Tipsy cop and drunken robber: a variant of the cop and robber game on graphs

Pamela Harris, Erik Insko, Alicia Prieto-Langarica +2

Motivated by a biological scenario illustrated in the YouTube video \url{ https://www.youtube.com/watch?v=Z_mXDvZQ6dU} where a neutrophil chases a bacteria cell moving in random di…

math.RT2020

Weight -multiplicities for representations of the exceptional Lie algebra

Jerrell Cockerham, Melissa Gutiérrez González, Pamela E. Harris +4

Given a simple Lie algebra , Kostant's weight -multiplicity formula is an alternating sum over the Weyl group whose terms involve the -analog of Kostant's parti…

math.NT2020★ 7 cited

Generalized Lattice Point Visibility

Carolina Benedetti, Santiago Estupiñán, Pamela E. Harris

It is a well-known result that the proportion of lattice points visible from the origin is given by , where denotes the Rieman…

math.CO2020

A formula for enumerating permutations with a fixed pinnacle set

Alexander Diaz-Lopez, Pamela E. Harris, Isabella Huang +2

In 2017 Davis, Nelson, Petersen, and Tenner pioneered the study of pinnacle sets of permutations and asked whether there exists a class of operations, which applied to a permutatio…

math.CO2020

On the asymptotic behavior of the -analog of Kostant's partition function

Pamela E. Harris, Margaret Rahmoeller, Lisa Schneider

Kostant's partition function counts the number of distinct ways to express a weight of a classical Lie algebra as a sum of positive roots of . We refer…